tet ABCD be a parallelogram.2 points E & F are chosen on sides BC and CD respectively such that (EB/EC)=m and (FC/FD)=n.lines AE and BD intersect at G. prove that the ratio (AG/GE)={(m+1)(n+1)}/mn

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tet ABCD be a parallelogram.2 points E & F are chosen on sides BC and CD respectively such that (EB/EC)=m and (FC/FD)=n.lines AE and BD intersect at G. prove that the ratio (AG/GE)={(m+1)(n+1)}/mn

tet ABCD be a parallelogram.2 points E & F are chosen on sides BC and CD respectively such that (EB/EC)=m and (FC/FD)=n.lines AE and BD intersect at G. prove that the ratio (AG/GE)={(m+1)(n+1)}/mn

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tet ABCD be a parallelogram.2 points E & F are chosen on sides BC and CD respectively such that (EB/EC)=m and (FC/FD)=n.lines AE and BD intersect at G. prove that the ratio (AG/GE)={(m+1)(n+1)}/mn

tet ABCD be a parallelogram.2 points E & F are chosen on sides BC and CD respectively such that (EB/EC)=m and (FC/FD)=n.lines AE and BD intersect at G. prove that the ratio (AG/GE)={(m+1)(n+1)}/mn

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